autogen/test/test_files/agenteval-in-out/samples/sample_math_response_failed.txt
Julia Kiseleva 19c7da2dd1
Adding first version of AgentEval -- a framework for assessing task utility for LLM-powered applications (#681)
* add agenteval-notebook for math problems and the blog post about it

* update gitignore

* updates to notebook

* adding folder for the logs

* adding math problems logs

* adding folder for alfworld logs

* added limitiation and future work to blog post

* minor edits blog post

* adding changes

* reorg

* modify the main notebook

* modification of the main notebook

* remove wrong notebook

* uploading new notebook

* update agenteval notebook

* change the sample

* Update agenteval_cq_math.ipynb

* adding final changes to notebook

* updated framework picture

* Update index.mdx

* Update index.md

* Add files via upload

* updates to notebool

* revise the blog

* revise the blog

* update the agent img

* revise the blog

* revise the blog

* Excluded model logs from the main branch, you can find them in agenteval branch

* Fixed pre-commit formatting.

* Update website/blog/2023-11-11-AgentEval/index.mdx

Co-authored-by: Chi Wang <wang.chi@microsoft.com>

* update gitignore

* update index.mdx

* update authors.yml by adding Negar and Julia

* remove md file

* remove md file

* update gitignore

* update authors file

* pre-commit checks

* pre-commit checks on authors.yml

* pre-commit checks on authors.yml

* update index.mdx

* update authors.yml by adding Negar and Julia

* updated the blog-post version 1

* updated the blog-post: TL;DR is ready

* updated the blog-post: first part of introduction is ready

* updated figures: typos on fig 1, changed terminology on the fig 2

* upadated the Framework part

* fixed redering issues

* upload zip file instead of single samples

* update prealgebra.zip

* update

* upload

* update z

* update naming

* update zip

* update the agenteval notebook

* update the notebook - removing unmercenary logs

* updated fig 1 and references to it

* updated fig 1

* incorporated PR comments

* merged agenteval branch

* final changes to the blog

* updated taxonomy

* update notebook

* minor changes to the blog

* Fixed formatting

* Update the link in agenteval_cq_math.ipynb

* update the blog and link in notebook

* Update index.mdx

* change folder name

* Changes to be committed:
	modified:    OAI_CONFIG_LIST_sample.txt

* add sample OAI file

* fix the url link to colab and typos

* fix the url link to colab and typos

* add authors

* update profile pic

* "update authors"

* fixing the problem in test_groupchat.py

* update the title lower case

* reverting changes in setup.py

* rerun pre-commit

---------

Co-authored-by: Negar Arabzadeh <ngr.arabzadeh@gmail.com>
Co-authored-by: Julia Kiseleva <jukisele@microsoft.com>
Co-authored-by: afourney <adamfo@microsoft.com>
Co-authored-by: Chi Wang <wang.chi@microsoft.com>
Co-authored-by: Qingyun Wu <qingyun.wu@psu.edu>
2023-11-21 04:07:33 +00:00

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{
"problem": "Find all $x$ that satisfy the inequality $(2x+10)(x+3)<(3x+9)(x+8)$. Express your answer in interval notation.",
"level": "Level 5",
"type": "Algebra",
"solution": "We have \\begin{align*} (2x+10)(x+3)&<(3x+9)(x+8) \\quad \\Rightarrow\n\\\\ 2(x+5)(x+3)&<3(x+3)(x+8) \\quad \\Rightarrow\n\\\\ 2(x+5)(x+3)-3(x+3)(x+8)&<0 \\quad \\Rightarrow\n\\\\ (2x+10-(3x+24))(x+3)&<0 \\quad \\Rightarrow\n\\\\ (-x-14)(x+3)&<0 \\quad \\Rightarrow\n\\\\ (x+14)(x+3)&>0.\n\\end{align*} This inequality is satisfied if and only if $(x+14)$ and $(x+3)$ are either both positive or both negative. Both factors are positive for $x>-3$ and both factors are negative for $x<-14$. When $-14<x<-3$, one factor is positive and the other negative, so their product is negative. Therefore, the range of $x$ that satisfies the inequality is $ \\boxed{(-\\infty, -14)\\cup(-3,\\infty)} $.",
"correct_ans": "(-\\infty, -14)\\cup(-3,\\infty)",
"problem_id": "0",
"response_with_ans": "I apologize for the confusion in my previous message. Let's find the factorized form of the quadratic using Python code.\n\n```python\nfrom sympy import symbols, factor\r\nx = symbols('x')\r\nfactorized = factor(x**2 + 17*x + 42)\r\nfactorized\r\n```\n\nPlease run the Python code above to find the factorized form of the quadratic, and we can proceed to determine the intervals where the inequality holds true.",
"round": 1,
"messages": [
{
"content": "Find all $x$ that satisfy the inequality $(2x+10)(x+3)<(3x+9)(x+8)$. Express your answer in interval notation.",
"role": "user"
},
{
"content": "First, let's simplify and isolate the inequality to solve for $x$. For this, we need to expand the expressions on both sides and then move everything to one side.\n\nStep 1: Expand the expressions on both sides\n$(2x+10)(x+3) = 2x^2 + 6x + 10x + 30 = 2x^2 + 16x + 30$\n$(3x+9)(x+8) = 3x^2 + 24x + 9x + 72 = 3x^2 + 33x + 72$\n\nStep 2: Move everything to one side\n$0 < 3x^2 + 33x + 72 - (2x^2 + 16x + 30) = x^2 + 17x + 42$\n\nNow we need to find the factorized form of the quadratic inequality $x^2 + 17x + 42 > 0$ and then find intervals where the inequality holds true.\n\nLet's first find the factorized form of the quadratic:",
"role": "assistant"
},
{
"content": "",
"role": "user"
},
{
"content": "I apologize for the confusion in my previous message. Let's find the factorized form of the quadratic using Python code.\n\n```python\nfrom sympy import symbols, factor\r\nx = symbols('x')\r\nfactorized = factor(x**2 + 17*x + 42)\r\nfactorized\r\n```\n\nPlease run the Python code above to find the factorized form of the quadratic, and we can proceed to determine the intervals where the inequality holds true.",
"role": "assistant"
}
],
"time": 24.91333508491516,
"check_result": "the reply doesn't contain an answer.",
"is_correct": false,
"trial": -1
}